(5) Problem 27.30. Use an Excel spreadsheet, and print the data and plots of position versus time and velocity versus time. Use a time step of h = 0.4 sec. 27.30 Suppose that the position of a falling object is governed by the following differential equation, d²x c dx + - dt² m dt 8 = 0 where c = a first-order drag coefficient 70 kg, and gl= gravitational acceleration 12.5 kg/s, m = mass = 9.81 m/s². Use the shooting method to solve this equation for position and velocity given the boundary conditions, x(0) = 0 and x(12) = 500.
(5) Problem 27.30. Use an Excel spreadsheet, and print the data and plots of position versus time and velocity versus time. Use a time step of h = 0.4 sec. 27.30 Suppose that the position of a falling object is governed by the following differential equation, d²x c dx + - dt² m dt 8 = 0 where c = a first-order drag coefficient 70 kg, and gl= gravitational acceleration 12.5 kg/s, m = mass = 9.81 m/s². Use the shooting method to solve this equation for position and velocity given the boundary conditions, x(0) = 0 and x(12) = 500.
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
Transcribed Image Text:(5) Problem 27.30. Use an Excel spreadsheet, and print the data and plots of
position versus time and velocity versus time. Use a time step of h = 0.4
sec.

Transcribed Image Text:27.30 Suppose that the position of a falling object is governed by
the following differential equation,
d²x
c dx
+
-
dt²
m dt
8 = 0
where c = a first-order drag coefficient
70 kg, and gl= gravitational acceleration
12.5 kg/s, m = mass =
9.81 m/s². Use the
shooting method to solve this equation for position and velocity
given the boundary conditions, x(0)
=
0 and x(12) = 500.
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